Infinity and our Unbounded Universe
Martin K. Ettington
2022年12月 · Author's Republic · ナレーション: Martin K. Ettington
headphones
オーディオブック
1時間8分
完全版
family_home
利用可能
info
6分の無料サンプルを追加すると、いつでもオフラインでも聴くことができます。
追加
このオーディオブックについて
The concept of Infinity has been around since the ancients and it has many practical applications in mathematics like Calculus.
Infinity is also important in Fractals which are a graphical algorithm which is used in many computer graphics applications today and which has infinite depth.
It is also applicable to our Universe since the standard concept we are taught about the Big Bang as the beginning of the Universe may be wrong.
Modern evidence is showing us contradictions which say that we live in a Universe which is steady state and might even be infinite in size. The Universe doesn’t have a creation date we can be sure of.
We don’t really know if it is infinite in size but the Universe is certainly much larger and older than our best scientific instruments can measure.
This book is an exploration of Infinity and new understandings of our Universe which have come to light in recent decades.
Infinity is also important in Fractals which are a graphical algorithm which is used in many computer graphics applications today and which has infinite depth.
It is also applicable to our Universe since the standard concept we are taught about the Big Bang as the beginning of the Universe may be wrong.
Modern evidence is showing us contradictions which say that we live in a Universe which is steady state and might even be infinite in size. The Universe doesn’t have a creation date we can be sure of.
We don’t really know if it is infinite in size but the Universe is certainly much larger and older than our best scientific instruments can measure.
This book is an exploration of Infinity and new understandings of our Universe which have come to light in recent decades.
The concept of Infinity has been around since the ancients and it has many practical applications in mathematics like Calculus.
Infinity is also important in Fractals which are a graphical algorithm which is used in many computer graphics applications today and which has infinite depth.
It is als...
もっと見る
このオーディオブックを評価
ご感想をお聞かせください。
ご利用方法
スマートフォンとタブレット
Android や iPad / iPhone 用の Google Play ブックス アプリをインストールしてください。このアプリがアカウントと自動的に同期するため、どこでもオンラインやオフラインで読むことができます。
ノートパソコンとデスクトップ パソコン
パソコンのウェブブラウザを使用して Google Play で購入した書籍を読むことができます。
